Duality between $W_n$-Cartier crystals and $\mathbb{Z}/p^n\mathbb{Z}$-perverse sheaves

TL;DR

This paper establishes a duality between $W_n$-Cartier crystals and perverse $ ext{Z}/p^n ext{Z}$-sheaves, extending previous results to a broader mathematical context.

Contribution

It generalizes existing duality results to connect $W_n$-Cartier crystals with perverse $ ext{Z}/p^n ext{Z}$-sheaves, broadening the theoretical framework.

Findings

Established a duality between $W_n$-Cartier crystals and perverse $ ext{Z}/p^n ext{Z}$-sheaves

Extended previous duality results to a more general setting

Provided new tools for studying $p$-adic and crystalline structures

Abstract

We generalize the results in [Bau23] to obtain a duality between $W_n$-Cartier crystals and perverse $\mathbb{Z}/p^n\mathbb{Z}$-sheaves.